Neural population dynamics underlying evidence accumulation in multiple rat brain regions. [PDF]
DePasquale B, Brody CD, Pillow JW.
europepmc +1 more source
The feature enhancement method of artistic images based on histogram equalization and bilateral filtering. [PDF]
Zhang W.
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Active control of electroacoustic resonators in the audible regime: control strategies and airborne applications. [PDF]
Malléjac M +3 more
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Overview of Research on Digital Image Denoising Methods. [PDF]
Mao J, Sun L, Chen J, Yu S.
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Divergences Induced by the Cumulant and Partition Functions of Exponential Families and Their Deformations Induced by Comparative Convexity. [PDF]
Nielsen F.
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Influences of electrode density on intracranial seizure localisation: a single-blinded randomised crossover study. [PDF]
Chinedu-Eneh EO +12 more
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Two-sided Inequalities for Laplace Transforms [PDF]
The author utilizes that Laplace transforms have strong relation to the probability that some integer-valued nonnegative random variable equals zero. Since, for the latter, well developed estimators such as Bonferroni-type inequalities and their quadratic extensions are available, estimators can be deduced for Laplace transforms as well.
A. M. Zubkov
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Pricing vulnerable European options under a two-sided jump model via Laplace transforms
In this paper, we propose a model for pricing the vulnerable European options when the value of the firms asset of the counterparty follows a double exponential jump-diffusion process and correlates with the underlying asset value of the option. The two-sided jump process can model sudden down and up changes in the firms asset value, which provides ...
Huawei Niu, Dingcheng Wang
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The two-sided laplace transform for boehmians
An extension of the two-sided Laplace transform to a space of Boehmians is denned. The extension preserves operational properties of the transform and applies to generalized functions with unbounded support which are locally of infinite order. A large class of analytic functions which are transforms of Boehmians is described.
Piotr Mikusiński +2 more
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